Compound Interest Calculator with Monthly Contributions

Want to see what happens when you add money every single month? This compound interest calculator with monthly contributions projects your final balance, total interest earned and a year-by-year table — for any starting amount, annual rate, time horizon and compounding frequency.

Calculate Compound Growth

Added at the end of each month. Use 0 for no contributions.
Final amount
–
Principal invested–
Total monthly contributions–
Interest earned–

Year-by-year growth

YearContributions that yearBalance at year endInterest that year

How to Use the Compound Interest Calculator with Monthly Contributions

  1. Enter your starting principal — what you have today. Enter 0 if you are starting from scratch and building everything from monthly deposits.
  2. Enter the annual interest rate (7 for 7%). For savings accounts use the APY; for investing, a conservative long-term estimate is 6–7%.
  3. Choose the years and compounding frequency. Monthly compounding is the default and matches the rhythm most people actually deposit on.
  4. Enter your monthly contribution — the amount added at the end of each month (default $200; use 0 for a lump sum only).
  5. Press Calculate Growth: the final amount, total contributions, interest earned and a year-by-year table of deposits, balances and yearly interest.

Watch the "interest that year" column accelerate: early years are driven by your deposits, later years by compounding.

The Compound Interest Formula with Monthly Contributions

A plain compound interest formula only grows a starting lump sum. Real saving has two engines: the initial amount and the stream of monthly deposits. The full formula adds the future value of both:

FV = P(1 + r/n)nt + PMT × [((1 + r/n)nt − 1) / (r/n)]

The first term is the classic formula: principal P growing at rate r/n for nt periods. The second term is the future value of an ordinary annuity: each payment PMT compounds for the months remaining after it lands, so a year-one deposit earns interest for the whole horizon while the last deposit earns almost none. Start early — the first payments are the hardest workers.

The tool assumes end-of-period contributions (each deposit earns from the next period), the convention of most savings plans. With non-monthly compounding, monthly deposits are grouped into one deposit per period (e.g. $600/quarter), so the math stays exact.

Worked Example

Start with $10,000 and add $200 a month, at 7% annual interest compounded monthly, for 10 years:

StepCalculationResult
1. Periodic rate0.07 ÷ 120.005833
2. Total periods12 × 10120
3. Growth factor(1.005833)1202.009661
4. Principal part10,000 × 2.009661$20,096.61
5. Contributions part200 × ((2.009661 − 1) ÷ 0.005833)$34,616.96
6. Final total20,096.61 + 34,616.96$54,713.58

Of that $54,713.58, you personally contributed $34,000 ($10,000 + $200 × 120) — the remaining $20,713.58 is pure interest. Year by year the balance runs $13,201 → $16,634 → $28,495 (year 5) → $54,714, while yearly interest climbs from $801 in year 1 to $3,600 in year 10. For comparison, the $10,000 alone without any contributions would reach only $20,096.61 — your $200 monthly habit generated $34,616.96 of the final total.

Why Monthly Contributions Beat Waiting for a Lump Sum

Most calculators assume you invest everything on day one. Most people save paycheck by paycheck — and the common trap is waiting until they have "a real amount." Here is what waiting costs, with the same $24,000 at 7% compounded monthly:

StrategyTotal investedResult after 10 years
$24,000 lump sum invested on day one$24,000$48,232
$200/month for 10 years, starting today$24,000$34,617
Save up $24,000 over 5 years, then invest it for 5$24,000$34,023

Two takeaways. If you already have a lump sum, invest it now — dribbling it in monthly costs about $13,615 over ten years. But monthly contributions starting today beat waiting years to accumulate one, because the earliest compounding years are the most valuable. The third row also shows the hidden cost of waiting: five years of cash earning nothing.

One bonus the table can't show: monthly contributions buy through market ups and downs (dollar-cost averaging). For 401(k) savers, our 401(k) retirement calculator extends this math with employer matching and salary growth.

Limitations

The calculator assumes a fixed rate; real rates change and inflation erodes purchasing power (7% nominal at 3% inflation is only about 4% real). Contributions land at the end of each month, grouped to match your compounding frequency. Taxes and fees are not deducted, there is no allowance for missed contributions or withdrawals, and market volatility is not modeled — a flat 7% is far smoother than real investing, where the sequence of returns matters. Employer 401(k) matches are also excluded; use our 401(k) calculator for those. This is a planning tool, not financial advice — consult a qualified adviser for your situation.

Growth is only half the household equation; the other half is not overpaying in the first place. Our guide to comparing unit prices shows the shelf-edge maths that decides which pack is really cheaper — the savings compound nicely once they are redirected here.

Frequently Asked Questions

How much will I have if I invest $200 a month for 10 years?
At 7% with monthly compounding and no starting balance, $200 a month grows to about $34,617 after 10 years — $24,000 yours, $10,617 interest. At 10% it rises to roughly $40,969. Enter your own numbers above for an exact figure.
What is the compound interest formula with monthly contributions?
FV = P(1 + r/n)^(nt) + PMT × [((1 + r/n)^(nt) − 1) ÷ (r/n)]. The first part grows your starting principal; the second is the future value of your monthly payments, each earning interest for the months remaining after it lands. This calculator assumes end-of-month contributions.
Is it better to invest a lump sum or contribute monthly?
If you already have a lump sum, investing it immediately usually wins — every dollar compounds for the full period. But monthly contributions beat waiting: $200 a month for 10 years at 7% reaches $34,617, while saving $24,000 for five years and then investing it for five reaches only $34,023. Monthly deposits also smooth market swings.
How much do I need to contribute each month to reach $100,000?
With no starting balance, a 7% annual return and 10 years, you need about $578 a month. Stretch the horizon to 20 years and the same goal needs only about $192 a month — double the years and the monthly burden drops to a third. That is the quiet power of time.
Are monthly contributions added at the start or end of each month?
End of each month: every deposit starts earning the following month, like a typical automatic savings plan. Start-of-month deposits would earn one extra month of interest each — roughly 0.6% more per contribution at 7%. Small enough to ignore for most planning.
What is a realistic return rate for monthly investing?
US stocks have averaged about 10% nominal (roughly 7% after inflation) over very long periods; high-yield savings accounts pay far less. For retirement planning, model a conservative 6–7%; for savings, use today's APY. Past returns never guarantee future results, and fees quietly reduce real returns.

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